PR E

Performance time: approx. 3:00

  

Whoa

  

PR E

       

     

   

VI EW

Dm



   





y

   

             

VI EW

P L VI EW

   

whoa



dm



VI EW

PR E

   

whoa



dm



PR E

          

  



          

ePgRE VI alEW U



  

dm

whoa

    

  



          



PR E

PR E

VI EW

     

  

    



re v s i

PR E

4

    

ew

BASS

    

Whoa

mf

PR E

PR E

VI EW

TENOR

mf

    

IEW

    

    

dm



    dm

dm

* Vocal percussion should be added in a suitable style.

EV IEW

PR E

© 1984 METRO-GOLDWYN-MAYER INC. All Rights Controlled and Administered by EMI AFFILIATED CATALOG INC. (Publishing) and ALFRED MUSIC (Print) This Arrangement © 2015 METRO-GOLDWYN-MAYER All Rights Reserved. Printed in USA. Sole Selling Agent for This Arrangement: Alfred Music To purchase a full-length performance recording of this piece, go to alfred.com/downloads 41871

P

VI EW

RE

Whoa mf

VI EW

ALTO

  



nl

VI EW

PR E

SOPRANO

mf



O

PR E

VI EW

PR E

     



EW

VI EW

     

Music by MICHAEL GORE Lyrics by DEAN PITCHFORD

With anticipation (q = ca. 132)

SOLO

EV IEW

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

VI EW

FAME

for S.A.T.B. divisi voices, a cappella*

Arranged by BEN BRAM

IEW

PR E

VI PR E

VI E

PR E

2





det

VI EW

det







det

det

det

  

dm dm

    

dm dm dm

you



det

det





det

det

dm

det



det

det

det







 

det

det

det

det





    

dm

dm dm

dm dm



det

det

    

 

dm dm dm

dm

      



see.

You ain’t seen

the

best

      

You ain’t seen

         

dm dm dm





 



EV IEW

PR E



PR E

       det

VI EW

det

what

PR E



det

PR E

det

VI EW

ePgRE VI alEW U

P L



det

dm dm

det

ew

PR E

re v s i VI EW

PR E

me

det

      



         

oo

    



PR E

VI EW

PR E

da dn da

and tell



IEW

PR E

  

VI EW

      

      



me



det



det



det



det



det



det

best

      

You ain’t seen

the

best

 

oo

       

dm dm dm dm dm

the

dm

dm





dm

dm

P

VI EW

  

da dn da

    

at

wah

da dn da

da dn da

look

EW

VI EW

PR E

da

       

VI EW

Ba - by,





      

  

y

da

    

EV IEW



O

PR E

da

11

f

VI EW 

VI EW

PR E



da

RE

9

nl

PR E

     

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

VI EW

   

8

IEW

PR E

VI PR E

VI E

PR E

3

41871

PR E

VI

 

oo

dm

dm dm

17

    

dm

     

VI EW

re v s i

PR E



dm

     





Oo

VI EW

rest. rest

     

 



dm

dm

       can

set

  





det

det

det

det

det









det

det

det

det

det

det

dm dm dm

the



det

det

det

dm

EV IEW

PR E dm dm

you for - get

and you

 



det

                 41871



the

    

in me,

 

 Det

  



det

you for - get





Det

    

dm



VI EW

rest.

dm dm

the

oo

VI EW

P L

   

  

PR E





   

PR E

rest.

PR E

got more

ePgRE VI alEW U

PR E

I

you for - get

Make

ew

dm

VI EW

dm

    

Make



the

IEW

VI EW

Oo

PR E

PR E

EV IEW

 





you for - get

Make

     

rest.

IEW

yet.

PR E

PR E

     

VI EW

RE

VI EW

      

  





    of me

make

Oo

VI EW

   

yet.

I’ll

nl

of me

Give me time;

     

dm dm



det

det

det

    

dm dm dm



det

    

dm

dm dm







      

dm dm dm

dm

P

VI EW

PR E

VI EW

PR E

yet.

O

PR E

         of me

 

     

EW

        

14

y

VI EW

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

PR E

VI E

PR E

4

VI EW

          



det

PR E



PR E det

dm dm

det

can catch



 

det

ah

       

dm dm dm dm dm

VI EW

PR E



I

ew

VI EW

      

dm

dm

               

PR E

23

ePgRE VI alEW U

PR E

     

Don’t you know

Who

VI EW

Who



 I

dm



dm









dm

dm

dm





   

dm

dm

dm dm

     

Re - mem - ber my name!



 





am?



I

EV IEW

PR E



 

in my hand.

am?

PR E

Who

dm

I



VI EW

PR E

     

    





VI EW

P L

    

the moon

who I am?

PR E

VI EW

re v s i

EV IEW

det

PR E

det

           



VI EW

      

in my hand.

IEW

det

the moon

 



 

      

am?

 

dm

dm

dm

dm

dm

dm

dm

dm

P

det

can catch

EW



in my hand.

y



the moon

nl

PR E

can catch

O

PR E

    

VI EW

PR E

I

I

VI EW

RE

           

  

it free.

VI EW

     

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

VI EW

      

20

IEW

PR E

VI PR E

VI E

PR E

5

dm

41871

PR E

Da da

f        Fame!

  

VI EW

mf

PR E

VI EW

Da da

       

VI EW

I’m

gon - na

learn



dat



dat

VI EW

learn



how

dat



dat

dm

to

to

da

y dat

   

da da

b dm dm dm dm

dat

dat

 

da da



 

dat

da da

dm







f

dm

b dm dm dm dm



fly!

fly





f

mf



 

High!



da

dm



high!

da

 

da

dm



            

      b



er.

da da

dat

 



EV IEW

PR E

41871

how

-

    



      

PR E

P L VI EW

PR E

      

dm



dm

VI EW

gon - na

   

    

dat

PR E

ePgRE VI alEW U

PR E

             I’m

dat

   

re v s i

PR E

28



ew PR E

VI EW

PR E

EV IEW

b dm dm dm dm

for - ev



dat

            

VI EW

RE

I’m gon-na live

  

Fame!

       

         

mf

mf

VI EW

f

er.

nl

     

-

O

Fame!



for - ev



IEW

VI EW

PR E

VI EW

PR E

I’m gon-na live

    f  

Dm

   

    

Da



mf  

f

High!



dm



da

Da

da

      b

dm

dm

dm

dm

P

PR E



EW

     

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

VI EW

25

IEW

PR E

VI PR E

VI E

PR E

6

-

-

VI EW PR E dat

-

 





PR E

VI EW

PR E

will see

dm

dm

and

dat



me

and

cry.

   

See

me

and

PR E



dat

See

me

and

dm

dm



dat





dm

dat



dm

 

da

da

 

da

da

      b

dm

dm

dm

dm

  



I’m

  

   



f

mf

Fame!

I’m

mf

f



 

Fame!



cry.

      b dm

dat





cry.

   

dat



cry.

       

EV IEW

dm

me

VI EW



VI EW

PR E

    

dm

 

Whoa



da

PR E

ePgRE VI alEW U

P L VI EW

PR E

      

will see

 

er.

     

re v s i VI EW

PR E

    

da

     

             Peo - ple

da

 

dat

b dm

Peo - ple

da

ew



VI EW

to - geth

ing

dat

       

32

-





dm

  

IEW

 dat

    

PR E

com

       

O

VI EW

PR E

      

it

er.



dm



da

Da

da

mf  

f

Fame!



Da

      b dm

dm

dm

dm

41871

P

to - geth



EW

ing

VI EW

feel

    

EV IEW

  

y

com

PR E

I

VI EW

RE

it

   mf         

VI EW

PR E

feel

   

nl

PR E I

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

VI EW

       

30

IEW

PR E

VI PR E

VI E

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7

dat

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PR E

sky

like

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dat

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dat

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like

a

dat

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a

da

EV IEW

dm

dm

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dm

y dat

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

dat

da

da

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da

da

b



dm

dm

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dm

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f

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mf

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dm

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da

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da

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                

da

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b dm

Light up

  

dat

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36

da

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dm

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PR E

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da

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IEW

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gon - na make

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to

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VI EW

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it

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nl

PR E

           

VI EW

RE

   

gon - na make

Light up

IEW

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

VI EW

         34

41871

PR E

VI PR E

VI E

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8

dat

dat

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er.

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name.

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dat

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dat

dat

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     

41



for - ev

VI EW

      

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dm



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IEW

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nl

PR E

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VI EW

RE

for - ev

VI EW

PR E

VI EW

PR E

I’m gon - na live



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O

PR E

   mf            gon -na live

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

VI EW

        

38

EV IEW

PR E

VI PR E

VI E

PR E

9

PR E

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PR E

VI EW

                                               re - mem- ber,

re - mem- ber,

re - mem- ber,

re - mem- ber,

re - mem- ber.

                           

Dm

    

EV IEW

PR E

    

re - mem- ber,

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re - mem- ber,

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

re - mem- ber.

  

  

dm

P

name. Whoa

re - mem- ber,

VI EW

  

VI EW

PR E

    

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VI EW

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IEW

re - mem- ber,

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41871

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ew PR E

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re v s i VI EW

can

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

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dm

tight.

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dm

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it

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right.

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PR E

dm

make

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dm

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RE

VI EW

41871

dm

me

tight.

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        

             dm

     

 

 

 

Oo

’cause you

       oh

me

Hold

    

    





doo dn doo doom

     

      





Hold

         doo dn do doom

       

tight,

dm



dm

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dm

dm

dm

dm

P

da

me

y

Da

hold

nl



    

Ba - by,

O

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EW

PR E da

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Da

47



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PR E

45



PR E

     

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

VI EW

   

44

IEW

PR E

VI PR E

VI E

PR E

10

me

straight

straight

PR E

dm

dm

PR E

53

re v s i VI EW

to

all I

got

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got

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all I

to.

got

dm

dm

and take

      

Give me love

and take

dm

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and take

      

  

Ba - by,

I’ll

be tough.







to.





Oo













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Oo

   

Dm dm

EV IEW

PR E

         all I

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to.

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PR E



give.

VI EW

P L VI EW

got

top.

to.

         all I

and take

       





the

dm

PR E

got

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ePgRE VI alEW U

PR E

          all I

top.

               

          

52

the

ew dm

VI EW

dm

PR E

VI EW

PR E

EV IEW

to



               dm dm

to

and take

       





    

VI EW

can shoot

    

Give me love

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    

top.

dm

     dm

dm

         

dm

dm

dm

dm

dm

41871

P

PR E

VI EW

    

me

the

EW

can shoot

to

y

VI EW

PR E

VI EW

PR E

You

VI EW

straight

    

You

RE

me

      





nl

    

can shoot

    

O

PR E

    

You

       ah

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

VI EW

    

49

IEW

PR E

VI PR E

VI E

PR E

11

PR E





Is

not





Is

 

PR E



e -



ah

can ride

your

 

heart



nough.



not

e -

nough.

 I

     

can ride

your

 

heart

dm

      

PR E

58

dm



it

breaks.





Un - til

it

breaks,

VI EW

till



dm

dm

I got



it

breaks,

 it



breaks,

   





   

dm

dm

dm

dm dm

dm

dm

 

    what it takes.

what it takes.

breaks,

EV IEW

PR E dm dm

dm

what it takes.

what it takes.

                      41871

dm dm



PR E

VI EW

Un - til

        

PR E





dm

      

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P L

    

dm

Oo

ePgRE VI alEW U

PR E

     

till

PR E

VI EW

re v s i



dm

EW

PR E

dm

VI EW

PR E

EV IEW

dm dm

ew

                                  

VI EW

RE

VI EW

       oh



VI EW

oh











I

    

IEW

VI EW

    

e - nough.

O

Oh

not





dm

dm

dm

       

dm dm

dm dm

dm

dm

P



PR E



is



nl

Too much

    

y

   

VI EW

PR E

PR E

VI EW

     

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

VI EW

    

55

IEW

PR E

VI PR E

VI E

PR E

12



fame,

fame,





fame,

ew PR E

PR E 

fame,



fame,

fame,



it com - ing to - geth-

I feel

it com - ing to,







fame,

fame,

fame,





fame,

fame,





        



fame,



fame,

PR E

   



VI EW

PR E

     

fame,



       









fame,

fame,



                 

Dm dm

EV IEW

VI EW

fame,

fame,

I feel

VI EW



fame,



PR E

PR E

P L

   



fame,



re v s i 





how to fly!

ePgRE VI alEW U

PR E

VI EW

    

I’m gon - na learn





            

64

er.



fame,

VI EW

dm

-

IEW



for - ev



dm

dm

dm

dm

dm

dm

dm

dm

41871

P

Fame,

     

PR E



PR E



VI EW

RE

VI EW

     

fame,

VI EW

Fame,

  

EW

PR E

VI EW

PR E



I’m gon - na live

 

y

VI EW

PR E



    

EV IEW

    

VI EW

   



nl

PR E



O

    

PR eVIEW VI PR E V EW PR EV I R E P EV IEW W RE P e RE IEW VI PR q V PR EW EV IEW u EV IEW RE i P IEW RE r VI P e RE VI PR EW VI PR s EW EV EW EV IEW P PR IEW PR u EV PR EV rcPR IEW EV IEW PR E I h V E PR EV I W E a P EV IEW W RE P s R IEW VI PR E e V EW EV I

VI EW

61

IEW

PR E

VI PR E

VI E

PR E

13

fame,

fame,

fame,

ew dm

VI EW



re v s i

PR E



dm

VI EW

ePgRE VI alEW U Fame!

P L

   

fame.

 

VI EW

 



   

 

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            41871

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       -

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